Newton's Law of Cooling is: dT/dt = - k (T - Tenv)
The Solution is: T(t) = Tenv + (T0 - Tenv) e-kt
Solving analytically,
(T(t) - Tenv)/(T0 - Tenv) = e-kt
t = (-1/k) ln [(T(t) - Tenv)/(T0 - Tenv)]
For this problem: T0 = 25°C, Tenv = -5°C and T(t) = 0°C
∴ t = ln (6)/k,
where k is the cooling constant that depends on surface area, shape, texture and other factors. This value is required for a precise answer.